<html><head><meta name="color-scheme" content="light dark"></head><body><pre style="word-wrap: break-word; white-space: pre-wrap;">\magnification=\magstep1
\baselineskip=12pt
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\nopagenumbers
\rightline{Gottlieb}

\centerline{Representation of Numbers}
$$
\vbox{
\offinterlineskip\tabskip=0pt
\halign{
\strut # &amp;
# \hfil \hskip1.5truein &amp;
# \hfil\cr
&amp; a)\ one &amp; r)\ $3{1459\over 1000}$\cr
&amp; &amp;\cr
&amp; b)\ 1 &amp; s)\ $\sqrt{2}$\cr
&amp; &amp;\cr
&amp; c)\ .999... &amp; t)\ $-2+\sqrt{2}$\cr
&amp; &amp;\cr
&amp; d)\ minus one &amp; u)\ $10^{-3}$\cr
&amp; &amp;\cr
&amp; e)\ $-1$ &amp; v)\ $-10^{-3}$\cr
&amp; &amp;\cr
&amp; f)\ $-.9999$ &amp; w)\ $-1.2\times 10^{53}$\cr
&amp; &amp;\cr
&amp; g)\ zero &amp; x)\ $e^{-1.2}$\cr
&amp; &amp;\cr
&amp; h)\ 0 &amp; y)\ $2^{1/2}$\cr
&amp; &amp;\cr
&amp; i)\ $e$ &amp; z)\ $e^\pi$\cr
&amp; &amp;\cr
&amp; j)\ $\pi$\cr
&amp; &amp;\cr
&amp; k)\ $1/3$\cr
&amp; &amp;\cr
&amp; l)\ $10/30$\cr
&amp; &amp;\cr
&amp; m)\ $.333 ...$\cr
&amp; &amp;\cr
&amp; n)\ $-2^{3/4}$\cr
&amp; &amp;\cr
&amp; o)\ $-2.75$\cr
&amp; &amp;\cr
&amp; p)\ $-\displaystyle{11\over 4}$\cr
&amp; &amp;\cr
&amp; q)\ The ratio of the circumference\cr
&amp; \ \ \ \ of a circle to its diameter\cr
}}
$$

\bye
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